15m - 9m
6m
11
10m + 32 when m = -5
-18
(4/5)x + 8 = 20
x = 15
Solve.
2(b + 3) = 4b - 2
b = 4
3p3 + 5p2 - p3
2p3 + 5p2
You start driving a used car when the odometer reads 96,882. After a typical month of driving, the reading is 97,057. Write an expression for the reading on the odometer after m months, assuming the amount you drive each month is the same. Predict the reading after 12 months.
Mileage or M = 175x +96,882
M(12) = 98,982 miles
Evaluate.
12 + (8 - n)3 when n = 5
39
x + 8 = 11
x = 3
Solve.
5b - 4 = 2(b + 4)
b = 4
2q2 + q - 7q - 5p2
-3p2 - 6q
In the United States, the average movie ticket price (in dollars) since 1974 can be modeled by 0.131x + 1.89 where x is the number of years since 1974. What values of x should you use to find the ticket prices in 1974, 1984, 1994, and 2004? Find the ticket prices for those years.
$1.89
$3.20
$4.19
$5.50
Evaluate.
p3 - 3p2 when p = -2
-20
7 - (5/3)c = 22
c = -9
Solve.
3(m - 3) = 6(m + 1)
m = -5
Simplify.
7(m - 3) + 4(m + 5)
11m + 10
A company offers each of its 80 workers either a desktop computer that costs $900 or a laptop that costs $1550. Write and simplify an expressions for the cost of all computers when n workers choose desktop computers. Find the cost if 65 workers choose desktop computers.
Total Cost or C = 900n + 1550(80-n)
C(65) = 900(65) + 1550(80-65)
C(65) = $81,750
Simplify and Evaluate.
8x + 6x2 - 9x2 - 4x where x = 1
-3x2 + 4x where x = 1
-3(1)2 + 4(1) = 1
What is the solution of 4x - 7 = -15 ?
x = -2
Solve.
5d + 17 = 4(d + 3)
d = -5
3(x2 - y) + 9(x2 +2y)
12x2 + 15y
x2 + y2 equal? Are the expressions equivalent?
Only where x = 0, The expressions are not equivalent.
(10x)/(2z - 3) where x = -3 and z = -6
2
What is the solution of 7t - 5 = 3t + 11
t = 4
3(2x - 5) - x = -7(x + 3)
x = -1/2